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In this tutorial, we are transforming a series into sigma form, which involves adding 1 over 1 factorial times x to the 1st, plus 1 over 2 factorial times x squared, and so on. The challenge is dealing with the first term, which lacks an x. To address this, we reformat it as x to the 0 divided by 0 factorial, essentially representing 1. This adjustment enables the series to conform to a standard pattern, making it easier to write in sigma form by including the terms with x present.
